André Volkmann

collaborators

3 papers

math.CO2026

The small Davenport constant of $H_{27} \times C_{3}^{r}$

Andreas Volkmann

Let $H_{27} = UT_{3} (F_{3})$ be the nonabelian group of order $27$ and exponent $3$ . We prove that $d (H_{27} \times C_{3}^{r}) = 2 r + 6$ for every integer $r \geq 0$ . The…

math.CO2026

A Uniform Proof for the Small Davenport Constant of the Exponent- $p$ Heisenberg Group

Andreas Volkmann

Let $p$ be an odd prime and let $H_{p^{3}} = UT_{3} (F_{p})$ be the Heisenberg group of order $p^{3}$ and exponent $p$ . We prove $d (H_{p^{3}}) = 3 p - 3$ . The main i…

math.CO2026

The small Davenport constant of the Heisenberg group of order 343

Andreas Volkmann

For a finite group $G$ , let $d (G)$ denote the maximum length of a sequence having no nonempty subsequence whose terms can be ordered to have product one. For an odd prime…

The small Davenport constant of H27​×C3r​

A Uniform Proof for the Small Davenport Constant of the Exponent-p Heisenberg Group

The small Davenport constant of the Heisenberg group of order 343

The small Davenport constant of $H_{27} \times C_{3}^{r}$

A Uniform Proof for the Small Davenport Constant of the Exponent- $p$ Heisenberg Group